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Title: | Mathematics at DEC |
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Moderator: | RUSURE::EDP |
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Created: | Mon Feb 03 1986 |
Last Modified: | Fri Jun 06 1997 |
Last Successful Update: | Fri Jun 06 1997 |
Number of topics: | 2083 |
Total number of notes: | 14613 |
1983.0. "Lat/Long To UTM, Terminal Velocity And Ballooning!" by KAOFS::LOCKYER () Fri Jul 14 1995 14:15
Well, I'm not a mathematician (never was, never will be), but it looks
to me that there're lots in here, and I can't find any help in other
more directly related conferences, so here goes:
When I'm not working for DEC, I fly hot air balloons. My newest
ballooning toy is a GPS and I'd like to hook it up to my PC and write
some software to help during balloon competitions. What I have in mind
is a program to track target locations, my current location, collect
wind speed, elevation and direction information, and calculate the
optimum time to drop a marker based on altitude, speed and wind
direction. So I hooked up the GPS to my PC and I can see data coming
from the GPS just like it's supposed to. Now for the math problem...
All the postion data from the GPS is in longitude and latitude but
I want it in Universal Transverse Mercator (UTM) Grid. So, the
question is, does anyone know how to convert lat and long to UTM?
And while I'm here, I also want to calculate how long a marker
(a marker has a weighted end weighing about 70 grams and a tail about
10 cm. wide and 170 cm. long) will take to fall to the ground depending
upon the altitude (actually elevation or height above ground) it's
released at. Any opinions and formula on when it will reach terminal
velocity and what that velocity would be?
Hope the above isn't too boring. Complete formulas would be VERY MUCH
appreciated, but pointers to reading material are welcome too!
Regards,
Garry
T.R | Title | User | Personal Name | Date | Lines |
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1983.1 | what is utm? also try physics. | RANGER::BRADLEY | Chuck Bradley | Fri Jul 14 1995 15:10 | 19 |
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you will probably have to help us help you.
what is UTM?
the mercator projection preserves distances along the equator,
and the distance above the equator on the map is proportional
to the tangent of the latitude.
it the utm is equal sized squares on a flat mercator projection map,
we need some idea of the scale and the origin.
for the time of descent and terminal velocity problems,
look in the physics conference. i think it has been discussed there.
here we will give you formulas that work on the moon or jupiter,
with symbolic coefficients and some assumptions about the nature of
friction. there, they might have numbers and units.
some of the noters here also participate there, but the most help
is probably there. don't be surprised if some offer to help you
perform a series of experiments to measure the unknown coefficients.
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